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Answers
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4
Colloquial catchy statements encoding serious mathematics
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a^b = b^a when a is not equal to b.
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{transcendental numbers} \ {computable transcendental numbers}
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Textbook recommendations for undergraduate proof-writing class
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number of zeroes in 100 factorial.
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What’s so special about transcendental numbers?
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Does the Axiom of Choice (or any other “optional” set theory axiom) have real-world consequences?
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Any news on Harada’s paper that claims to prove the standard conjectures?